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A Robust and Accurate Convective-Pressure-Split Approximate Riemann Solver for Computation of Compressible High Speed Flows

机译:用于计算可压缩高速流动的鲁棒和准确的对流压力分流近似Riemann求解器

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The Harten-Lax-van Leer (HLL) based Convective-Pressure-Split (CPS) approximate Riemann solver (HLL-CPS) is a popular upwind scheme designed to discretize the Euler system of equations that governs compressible high speed flows. However, the HLL-CPS scheme is known to possess two major drawbacks: high numerical dissipation on shear waves and susceptibility to numerical shock instability. In this paper, we demonstrate that the accuracy of the shear waves can be recovered by directly employing an HLLC-type anti-diffusive term in the discretized pressure system of the HLL-CPS scheme. We show that the resulting scheme, termed HLLC-CPS, can be made shock stable by selectively controlling this anti-diffusive term in the vicinity of a numerical shock front using a pressure-ratio based control parameter. Numerical results show the efficacy of the proposed scheme.
机译:基于HARTEN-LAX-VAN LEER(HLL)的对流 - 压力分割(CPS)近似RIEMANN求解器(HLL-CPS)是一种流行的UPWIND方案,旨在将控制可压缩高速流动的欧拉系统分开。 然而,已知HLL-CPS方案具有两个主要缺点:对剪切波的高数数值耗散和对数值休克不稳定的易感性。 在本文中,我们证明可以通过在HLL-CPS方案的离散压力系统中直接采用HLLC型抗扩散术语来回收剪切波的精度。 我们表明,通过基于压力比基于控制参数选择性地控制数值冲击前附近的该抗扩散术语,可以使所得的HLLC-CPS称为HLLC-CPS的结果方案。 数值结果表明了所提出的方案的功效。

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